I was wondering what the chances are of pulling any 1 individual card from a single pack from a box in the Yugioh Duel Links game.
Would someone please help me and assist or just do the required stats needed to find the answer?
Each box has a guaranteed number of guaranteed cards in each box. So if one obtained the total number of cards in each box, in this case 600, which is distributed into packs each giving 3 cards. with a total of 200 packs. There are some rules associated with what cards can be pulled from each pack.
The first card pulled is always of common rarity.
The second card pulled can wither be of common or rare rarity.
The third card can be of Rare, Super Rare, and Ultra Rare rarity.
there cannot be copies of a specific card in each pack.
attached are the variables I was able to think of and some specific values attached to them for this specific question.
I haven't touched stats/probability since freshman year of college (which is approaching a decade ago for me) and I am not super comfy with this sort of math. So any help with the math would be appreciated, thanks.
Would someone please help me and assist or just do the required stats needed to find the answer?
Each box has a guaranteed number of guaranteed cards in each box. So if one obtained the total number of cards in each box, in this case 600, which is distributed into packs each giving 3 cards. with a total of 200 packs. There are some rules associated with what cards can be pulled from each pack.
The first card pulled is always of common rarity.
The second card pulled can wither be of common or rare rarity.
The third card can be of Rare, Super Rare, and Ultra Rare rarity.
there cannot be copies of a specific card in each pack.
attached are the variables I was able to think of and some specific values attached to them for this specific question.
I haven't touched stats/probability since freshman year of college (which is approaching a decade ago for me) and I am not super comfy with this sort of math. So any help with the math would be appreciated, thanks.
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